Why Does Pressure Decrease with More Outlets in a Fluid System?

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In a fluid system with a positive displacement pump delivering 30gpm, the pressure decreases when multiple outlets are used due to increased flow area, which requires less pressure to push the liquid out. This observation raises questions about the Bernoulli equation, as it suggests that energy in the system should remain constant despite varying outlet configurations. The discussion highlights the confusion between flow rate and pressure, emphasizing that while the total flow remains constant, the pressure must adjust based on the number of outlets. Additionally, the user is investigating pipe losses in a smaller diameter tube, which complicates the pressure calculations further. Understanding these dynamics is crucial for accurately predicting system behavior under different configurations.
NakorOranges
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Hey, so my situation is a positive displacement pump churning out 30gpm. Theres a bunch of pipe losses that I can deal with, and then a long 1.5" pipe with 8 possible outlets (you can screw on a hose). When one hose is attached the pressure is a we will say P1 (read from a gauge on the 1.5" pipe). When two hoses are attached P2 < P1. So the pressure in the pipe goes down. This makes sense when you think about it, less pressure required to push all that liquid out since you have twice the area.

My problem is trying to explain this with the bernoulli equation. Shouldnt the energy (head or stagnation pressure if you want) in the pipe stay constant in these two situations? But since I am sure there is 30gpm going through either one hose, or 15gpm each going through 2, there is always 30gpm going through the 1.5" pipe. That means the pressure has to stay constant for the total energy to stay constant right?

Whats happening here??

Update: At this point I am of the thought the pump just pushes harder. Now I am at the stage of trying to get the pipe losses in a 6mm diameter steel tube with water going through at 33m/s. This goes past my moodly chart, and therefore the answers seem to give giant pressure drops...
 
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Update: At this point I am of the thought the pump just pushes harder. Now I am at the stage of trying to get the pipe losses in a 6mm diameter steel tube with water going through at 33m/s. This goes past my moodly chart, and therefore the answers seem to give giant pressure drops...
 
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